For a connected graph G, the Laplacian-energy-like invariant and Kirchhoff index of G, are defined as LEL(G)= Sigma(n-1)(i=1)root mu(i), and Kf(G) = n Sigma (i=1) (n-1) 1/mu(i), respectively, where mu(i) are the Laplacian eigenvalues of G. In this paper, some graphs with LEL(G) > K f(G) are presented, which extents a result in [1]. The comparison between LEL(G) and K f(G) of chemical graphs is completely determined. Moreover, the comparisons between the two variants for regular graphs and its line graphs, and graphs with given clique number are
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机译：对于连接的图G，G的Laplacian-Leatting Invoriant和G的Kirchhoff指数定义为LEL（g）=Σ（n-1）（i = 1）根mu（i）和kf（g）= n sigma（i = 1）（n-1）（n-1）1 / mu（i），其中mu（i）是G的LAPPLACIAN特征值。在本文中，一些带有lek（g）> k f（g）的图表 呈现，它在[1]中相当于结果。 完全确定了LEL（G）和K F（g）的leg（g）和k f（g）之间的比较。 此外，常规图形和其线图的两个变体与带有给定的Clique数的图表之间的比较
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